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Numerical solutions of stationary diffusion equations on the unit sphere with isotropic lognormal diffusion coefficients are considered. H\"older regularity in $L^p$ sense for isotropic Gaussian random fields is obtained and related to the…

Probability · Mathematics 2023-12-06 Lukas Herrmann , Annika Lang , Christoph Schwab

This paper investigates asymptotic fixed point results for nonlinear contractions, with emphasis on Kirk-type theorems and their generalizations. A central difficulty in the literature has been the requirement that the mapping possesses a…

Functional Analysis · Mathematics 2025-07-09 Hassan Khandani

We study actions of Lie supergroups, in particular, the hitherto elusive notion of orbits through odd (or more general) points. Following categorical principles, we derive a conceptual framework for their treatment and therein prove general…

Differential Geometry · Mathematics 2016-07-22 Alexander Alldridge , Joachim Hilgert , Tilmann Wurzbacher

Astronomers do not have a complete picture of the effects of wide-binary companions (semimajor axes greater than 100 AU) on the formation and evolution of exoplanets. We investigate these effects using new data from Gaia EDR3 and the TESS…

Earth and Planetary Astrophysics · Physics 2022-04-20 Sam Christian , Andrew Vanderburg , Juliette Becker , Daniel A. Yahalomi , Logan Pearce , George Zhou , Karen A. Collins , Adam L. Kraus , Keivan G. Stassun , Zoe de Beurs , George R. Ricker , Roland K. Vanderspek , David W. Latham , Joshua N. Winn , S. Seager , Jon M. Jenkins , Lyu Abe , Karim Agabi , Pedro J. Amado , David Baker , Khalid Barkaoui , Zouhair Benkhaldoun , Paul Benni , John Berberian , Perry Berlind , Allyson Bieryla , Emma Esparza-Borges , Michael Bowen , Peyton Brown , Lars A. Buchhave , Christopher J. Burke , Marco Buttu , Charles Cadieux , Douglas A. Caldwell , David Charbonneau , Nikita Chazov , Sudhish Chimaladinne , Kevin I. Collins , Deven Combs , Dennis M. Conti , Nicolas Crouzet , Jerome P. de Leon , Shila Deljookorani , Brendan Diamond , René Doyon , Diana Dragomir , Georgina Dransfield , Zahra Essack , Phil Evans , Akihiko Fukui , Tianjun Gan , Gilbert A. Esquerdo , Michaël Gillon , Eric Girardin , Pere Guerra , Tristan Guillot , Eleanor Kate K. Habich , Andreea Henriksen , Nora Hoch , Keisuke I Isogai , Emmanuël Jehin , Eric L. N. Jensen , Marshall C. Johnson , John H. Livingston , John F. Kielkopf , Kingsley Kim , Kiyoe Kawauchi , Vadim Krushinsky , Veronica Kunzle , Didier Laloum , Dominic Leger , Pablo Lewin , Franco Mallia , Bob Massey , Mayuko Mori , Kim K. McLeod , Djamel Mékarnia , Ismael Mireles , Nikolay Mishevskiy , Motohide Tamura , Felipe Murgas , Norio Narita , Ramon Naves , Peter Nelson , Hugh P. Osborn , Enric Palle , Hannu Parviainen , Peter Plavchan , Francisco J. Pozuelos , Markus Rabus , Howard M. Relles , Cristina Rodríguez López , Samuel N. Quinn , Francois-Xavier Schmider , Joshua E. Schlieder , Richard P. Schwarz , Avi Shporer , Laurie Sibbald , Gregor Srdoc , Caitlin Stibbards , Hannah Stickler , Olga Suarez , Chris Stockdale , Thiam-Guan Tan , Yuka Terada , Amaury Triaud , Rene Tronsgaard , William C. Waalkes , Gavin Wang , Noriharu Watanabe , Marie-Sainte Wenceslas , Geof Wingham , Justin Wittrock , Carl Ziegler

We extend known results on the number of solutions to a linear equation in at least three prime numbers when the primes involved are required to lie in specified Chebotarev classes. We prove asymptotic results similar to previous ones only…

Number Theory · Mathematics 2012-11-07 Daniel M. Kane

Many problems in geometric optics or convex geometry can be recast as optimal transport problems: this includes the far-field reflector problem, Alexandrov's curvature prescription problem, etc. A popular way to solve these problems…

Numerical Analysis · Mathematics 2017-03-08 Jun Kitagawa , Quentin Mérigot , Boris Thibert

This paper addresses inverse problems (in a broad sense) for two classes of multivariate neural network (NN) operators, with particular emphasis on saturation results, and both analytical and semi-analytical inverse theorems. One of the key…

Functional Analysis · Mathematics 2025-05-13 Danilo Costarelli

This paper studies three natural pre-orders of increasing generality on the set of all completely non-unitary partial isometries with equal defect indices. We show that the problem of determining when one partial isometry is less than…

Functional Analysis · Mathematics 2021-02-05 Stephan Ramon Garcia , Robert T. W. Martin , William T. Ross

We investigate small covers and quasitoric over the duals of neighborly simplicial polytopes with small number of vertices in dimensions $4$, $5$, $6$ and $7$. In the most of the considered cases we obtain the complete classification of…

Algebraic Topology · Mathematics 2017-04-21 Djordje Baralic , Lazar Milenkovic

We present a method to obtain upper bounds on covering numbers. As applications of this method, we reprove and generalize results of Rogers on economically covering Euclidean $n$-space with translates of a convex body, or more generally,…

Metric Geometry · Mathematics 2015-10-12 Márton Naszódi

We are concerned with the non-stationary Stokes system with non-homogeneous external force and non-zero initial data in ${\mathbb R}^n_+ \times (0,T)$. We obtain new estimates of solutions including pressure in terms of mixed anisotropic…

Analysis of PDEs · Mathematics 2013-08-08 Tongkeun Chang , Kyungkeun Kang

In his work on singularities, expanders and topology of maps, Gromov showed, using isoperimetric inequalities in graded algebras, that every real valued map on the $n$-torus admits a fibre whose homological size is bounded below by some…

Geometric Topology · Mathematics 2019-10-30 Meru Alagalingam

We establish the dual notions of scaling and saturation from geometric control theory in an infinite-dimensional setting. This generalization is applied to the low-mode control problem in a number of concrete nonlinear partial differential…

Probability · Mathematics 2018-09-21 Nathan E. Glatt-Holtz , David P. Herzog , Jonathan C. Mattingly

Multiple coverings of the farthest-off points ($(R,\mu)$-MCF codes) and the corresponding $(\rho,\mu)$-saturating sets in projective spaces $PG(N,q)$ are considered. We propose and develop some methods which allow us to obtain new small…

We discuss the spiral spin density wave model and its application to explain properties of underdoped La$_{2-x}$Sr$_x$CuO$_4$. We argue that the spiral picture is theoretically well justified in the context of the extended $t-J$ model, and…

Strongly Correlated Electrons · Physics 2007-05-23 Valeri N. Kotov , Oleg P. Sushkov

We study the multiplicity problem for prime closed orbits of dynamically convex Reeb flows on the boundary of a star-shaped domain in $\mathbb{R}^{2n}$. The first of our two main results asserts that such a flow has at least $n$ prime…

Symplectic Geometry · Mathematics 2025-10-14 Erman Cineli , Viktor L. Ginzburg , Basak Z. Gurel

We consider the modified Monge-Kantorovich problem with additional restriction: admissible transport plans must vanish on some fixed functional subspace. Different choice of the subspace leads to different additional properties optimal…

Functional Analysis · Mathematics 2014-04-22 Danila Zaev

We prove sharper Strichartz estimates than expected from theoptimal dispersion bounds.

Analysis of PDEs · Mathematics 2016-12-23 Oana Ivanovici , Gilles Lebeau , Fabrice Planchon

The scattering of an incident plane wave on two Aharonov-Bohm vortices with opposite fluxes is considered in detail. The presence of the vortices imposes non-trivial boundary conditions for the partial waves on a cut joining the two…

Exactly Solvable and Integrable Systems · Physics 2015-05-18 E Bogomolny , S Mashkevich , S Ouvry

We study orbits in a family of Markoff-like surfaces with extra off-diagonal terms over prime fields $\mathbb{F}_p$. It is shown that, for a typical surface of this form, every non-trivial orbit has size divisible by $p$. This extends a…

Number Theory · Mathematics 2025-10-02 Matthew de Courcy-Ireland , Matthew Litman , Yuma Mizuno
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